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  1. study-freak

    HSC past paper books?

    MANSW (The Mathematical Association of New South Wales, Inc) publishes past HSC paper books with solutions for all level maths.
  2. study-freak

    NSW to dump UAI! New Australian Tertiary Admission Rank (ATAR)

    Re: NSW to dump UAI! So am I still ranked against NSW students only or the whole of Australia as the name suggests?
  3. study-freak

    Volume, cylindrical shell

    I also don't know which area it's referring to just by looking at the answer. I'll have to try different possibilities(there are only two). I don't have time to do them now though.
  4. study-freak

    resisted motion

    Well, if exam papers don't state it clearly, just go with the simplest method. If the teacher insists it is wrong, then argue about the ambiguity of the question.
  5. study-freak

    Volume, cylindrical shell

    yea well, if a line is rotated, it will just be a shell with no volume (It just has a shape as it doesn't even have thickness) so V=0
  6. study-freak

    Volume, cylindrical shell

    If this is a volumes question as the title suggested, the question must be like "the region bound by the curve y=2cos2x and..... is rotated about the line x=pi/2"
  7. study-freak

    Volume, cylindrical shell

    so exactly which area is rotated?
  8. study-freak

    What is the difference between y=asin(sin(x)) and y=sin(asin(x))?

    \\y=sin^{-1}(sinx)=sin^{-1}f(x)$ which has domain restriction $-\frac{\pi}{2}\leq x\leq \frac{\pi}{2} \\y=sin(sin^{-1}x)=sinf(x)$ which does not have domain restriction.$ is what I think.
  9. study-freak

    resisted motion

    It's different for different textbooks (even different questions in one textbook). In cases those textbooks make things unclear, bad luck.. Just guess or deduce from the answer... (Cambridge is the only book that clearly states what they want I think.) But exam questions should (not guarenteed)...
  10. study-freak

    Multiple choice question - equilibrium

    hmm i c.. thanks for reply
  11. study-freak

    Explain integration and logs

    derivative of (x^2+2)=2x x/(x^2+2)=1/2*2x/(x^2+2) and now apply the formula, giving 1/2*ln(x^2+2)+c
  12. study-freak

    Multiple choice question - equilibrium

    What I thought was: Add more FeO (ignoring the "finely powdered" part). This increases the amount of FeO in the reaction vessel. However, FeO is just a solid. It is not going to vaporise or dissolve to a liquid for reaction. Hence FeO concentration remains the same whereas its amount increases...
  13. study-freak

    Explain integration and logs

    When to use: when you see (derivative of denominator)/(denominator) inside an integral. What it is: y=log (to base e) x (I'll call it ln x) is an inverse function of y=e^x. Consider y=e^x change x and y x=e^y y=ln x. That's the definition of it. In graphical terms, it is a reflection of y=e^x on...
  14. study-freak

    Mechanics Q

    \\a=-kx+c=\frac{1}{2} \frac{dv^2}{dx} \\when x=0, a=-5, v=20 \\-5=c \\\therefore a=-kx-5 \\when x=12, a=-11 \\-11=-12k-5 \\-k=-\frac{1}{2} \\\therefore a=-\frac{1}{2}x-5 \\v^2=-\frac{1}{2}x^2-10x+c \\when x=0, a=-5, v=20 \\400=c \\\therefore v^2=-\frac{1}{2}x^2-10x+400 \\when v=0...
  15. study-freak

    Answering "explain" questions.

    cause->therefore (or other words such as allows)->effect Then you've related cause to its effect.
  16. study-freak

    Answering "explain" questions.

    The simplest way is to use many "therefore"s.. like -> Ethanol has non-polar ethyl group which exerts dispersion forces. THEREFORE it is soluble in non-polar substances. It also has a polar hydroxyl group, which exerts creates hydrogen bonding. This ALLOWS it to dissolve in polar substances as...
  17. study-freak

    Multiple choice question - equilibrium

    It's D. See below for brief explanation No, there is a distinction. Adding FeO does not affect the equilibrium since there is no change in concentration of any substance. FeO is a solid. Thus, my answer is D.
  18. study-freak

    Rates of change

    \\A=\pi r^2 \\\frac{dA}{dr}=2\pi r \\\therefore \frac{dA}{dr}\propto r
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